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Contextualization in mathematics: use of the inscribed angle theorem in the geometrization of visual perception

机译:数学中的语境化:在视觉感知的几何设计中使用铭刻角度定理

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摘要

Contextualization in mathematics is relevant due to the current aim that students can use what they learn in school to explain phenomena of reality. Therefore, the purpose of this research is to characterize the difficulties that arise when students from high school address a real-world problem in the field of visual perception. The method used corresponds to didactic engineering, which is done by confronting historical-epistemological research on Euclid's Optics and the students' answers when dealing with a problem that is designed on the basis of such study. The results revealed difficulties, both in the tendency that students show when justifying their answers about the studied phenomenon and the restrictions caused by the approach of the angle inscribed theorem.
机译:数学中的语境化是相关的,因为目前的目标是学生可以使用他们在学校中学到的东西来解释现实的现象。 因此,这项研究的目的是表征了高中学生在视野中的实际问题中出现的困难。 使用的方法对应于教学工程,通过对欧几里德光学和学生答复的构成历史认识论研究,在处理基于此类研究的基础上时,通过面对欧几里德的光学和学生的答案来完成的。 结果揭示了学生们展示了对研究现象的答案以及由角度铭刻定理的方法引起的限制时展示了困难。

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